A triangle has sides A, B, and C. Sides A and B have lengths of 2 and 9, respectively. The angle between A and C is $\frac{5 π}{24}$ $(5pi)/24$ and the angle between B and C is $\frac{5 π}{24}$ $(5pi)/24$ . What is the area of the triangle?

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A triangle has sides A, B, and C. Sides A and B have lengths of 2 and 9, respectively. The angle between A and C is $\frac{5 π}{24}$ $(5pi)/24$ and the angle between B and C is $\frac{5 π}{24}$ $(5pi)/24$ . What is the area of the triangle?

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Answer 1 · 2018-02-17T13:29:14

Sum needs correction.

Explanation:

$ˆ A = ˆ B, b u t s i d e$ $hatA = hatB, but side$ $a < s i d e$ $a < side$ $b$ $b$ .

In any triangle, the largest side and largest angle are opposite one another. In any triangle, the smallest side and smallest angle are opposite one another. ... Alternately, if two angles are congruent (equal in measure), then the corresponding two sides will be congruent (equal in measure).

Given sum needs correction.

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A triangle has sides A, B, and C. Sides A and B have lengths of 2 and 9, respectively. The angle between A and C is $\frac{5 π}{24}$ $(5pi)/24$ and the angle between B and C is $\frac{5 π}{24}$ $(5pi)/24$ . What is the area of the triangle?

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Explanation:

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A triangle has sides A, B, and C. Sides A and B have lengths of 2 and 9, respectively. The angle between A and C is (5pi)/245π24(5pi)/24 and the angle between B and C is (5pi)/245π24 (5pi)/24. What is the area of the triangle?

1 Answer

Explanation:

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A triangle has sides A, B, and C. Sides A and B have lengths of 2 and 9, respectively. The angle between A and C is $\frac{5 π}{24}$ $(5pi)/24$ and the angle between B and C is $\frac{5 π}{24}$ $(5pi)/24$ . What is the area of the triangle?